Hi I'm new here. I'm a final year engineering student in Malaysia and I need some help on my final year project. Can you guys/gals recommend me any reference...
Hi, every one To extending characters from a subgroup, I want to know that: If G be a LCA non-discrete group and two characters of G be the same on an open...
One can probably go through the A^p theory to derive such an inequality in the product setting. See this paper for elements of such a theory. R. Fefferman,...
Michael Lacey
lacey@...
May 27, 2005 5:13 pm
281
hi, I'm developing a harmonic load flow for power system network. I'm trying to use the iterative harmonic analysis technique. Anyone can suggest where i can...
The Norbert Wiener Center for Harmonic Analysis and Applications ... chenghocklim <chenghocklim@...> wrote:hi, I'm developing a harmonic load flow for...
http://www.campusi.com/isbn_0471975486.htm chenghocklim <chenghocklim@...> wrote:hi, I'm developing a harmonic load flow for power system network. I'm ...
Hi, Let S^1 be the unit circle in the complex plane, and let End(S^1) be the group of self-homomorphisms of S^1,(with the topology inherited from (S^1)^(S^1),...
I am trying to get some a priori estimates for Cahn-Hilliard equation. u_t + {\Delta}^2 u = \Delta f(u) where \Delta is the Laplacian. f(u) = \gamma ( u^3 -...
I've gotten interested in Hardy's functions since I have been working on an old paper, by an italian mathematician in which he gives necessary and sufficient...
www.princeton.edu/~lbpierce/theses/junior_paper.pdf giangy72 <giangy72@...> wrote:I've gotten interested in Hardy's functions since I have been working...
Dear all, I am writing to let you know about a new online mathematics journal, founded by Izabella Laba, Sinai Robins, and Alex Iosevich, dedicated to the...
the image of the map (exp(it),exp(iat)) a any irrational number ( as t runs through the real line )is the "solenoid"or the"winding line" on the torus;it is a...
We know that the convolution product *of the fourier transform F of two given functions f and g behaves well respect to the ordinary product . between...
... of two given functions f ... the value 0 or 1 the ... which in turns correspond ... In principle there is a formula, but it is not all that pretty. If f...
Thanks a lot for the clarification, that was very helpful. Does the anwer suggest that, for certain class of functions (with more restrictions than bounded)...
Hi Is there a proof that the output across different tones of Discrete Fourier transform (DFT) is dependent? And Is there a proof that as these tones...
Hum, Chak H
chhum@...
Sep 15, 2005 10:06 am
294
Do you know where i can find a proof for the following statement? Cd the one dimensional cantor set with 0 <d <1/2.Then l(D(Cd))>0 iff d >=1/3.Also in that...
I have a simple qn it would be great if someone cared to answer this why is (0,1)x(0,1/2)x(0,1/3)x(0,1/4)x.........(0,1/n)x........ not(?) an open subset set...
nice to meet you.. you are not mentiond that what topology you considered on R infinity. you have to mention that either box topology or product topology or...
I guess for box topology it is trivially an open set (because the way open sets are defined there ) Why is it true/not true for product topology ? Thanx for...
It sounds more like an exercise: If one look on Cd X Cd, then D(Cd) is the diagonal projection of the set. But on the other side it is a Cantor type ...
Maria Roginskaya
maria@...
Oct 10, 2005 11:29 am
300
hi, its not open in product topology becos the basis for product topology consists of products of open sets (U_1, U_2,...) where U_i=R except for finitely many...
Let G be a LCA group then T(x)=x^{2} is a continuous homomorphism on G. If T is 1-1, when (for which groups) T is open? Send instant messages to your online...
Hi, Let G be a LCA group, and T is an one to one continuous homomorphism on G. (T is not necessary onto) when T is open? in fact when G is homeomorphic to...
Having problems with message search?
Fill out this form to ensure your group is one of the first to be migrated to the new message search system.
